论文标题
第一原则的混合原子轨道基础:自动能源校正对大量共价系统的自下而上的映射
Hybrid atomic orbital basis from first principles: Bottom-up mapping of self-energy correction to large covalent systems
论文作者
论文摘要
提出了杂种原子轨道的构建,作为有限的第一矩矩阵的近似常见特征状态。他们的杂交和取向可以按照他们的预期社区进行A-Priori调整。他们的扰动功能由Kohn-Sham(KS)单个粒子状态构建的对应物构成了类似于锁定在其直接原子邻域的杂交原子轨道的正常多轨道紧密结合(TB)基础,而跨越KS状态的亚空间。因此,提出的基础不仅使每个最近的邻居债券从第一原理中主要是单个TB参数,涉及不超过两个轨道,无论其取向如何,而且还促进了通过跨社区绘制和宾至如归的百分比的独家范围传输此类TB参数的途径。发现,在提议的基础上,自动能源校正(SEC)的空间校正(SEC)的空间范围主要在第三个最近的邻域内定位,从而可以有效地转移自动能源校正的TB参数,从而从较大的参考系统中分解了较大的计算系统,从而使自我能源校正的TB参数从较小的参考系统中进行分解,从而,在提议的基础上,自动能力校正(SEC)的空间范围允许有效地传递。提出的方法有望对具有可行精度的大价值系统的准粒子结构进行廉价估计。
Construction of hybrid atomic orbitals is proposed as the approximate common eigen states of finite first moment matrices. Their hybridization and orientation can be a-priori tunned as per their anticipated neighbourhood. Their Wannier function counterparts constructed from the Kohn-Sham(KS) single particle states constitute an orthonormal multi-orbital tight-binding(TB) basis resembling hybrid atomic-orbitals locked to their immediate atomic neighborhood, while spanning the subs-space of KS states. The proposed basis thus not only renders predominantly single TB parameters from first-principles for each nearest neighbour bonds involving no more than two orbitals irrespective of their orientation, but also facilitate an easy route for transfer of such TB parameters across isostructural systems exclusively through mapping of neighbourhoods and projection of orbital charge centres. With hybridized 2s,2p and 3s,3p valence electrons, the spatial extent of self-energy correction(SEC) to TB parameters in the proposed basis are found to be localized mostly within the third nearest neighbourhood, thus allowing effective transfer of self-energy corrected TB parameters from smaller reference systems to much larger target systems, with nominal additional computational cost beyond that required for explicit computation of SEC in the reference systems. The proposed approach promises inexpensive estimation of quasi-particle structure of large covalent systems with workable accuracy.